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|  | | 为了更好的帮助您理解掌握查询词或其译词在地道英语中的实际用法,我们为您准备了出自英文原文的大量英语例句,供您参考。 | |
On the non-compactness of the core of nonatomic convexσ-continuous measure games
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This paper concerns with the core of nonatomic games of form f(μ), whereμ is a nonatomic nonnegative measure and f is a continuous convex function on the domain ofμ.
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The main result of this paper is that the core of the game is not compact under the norm topology unless the game itself is a measure.
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This shows the largeness of the core in a sense other than that defined by Sharky for finite cases.
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For example, in water, PCL and PAA formed core-shell nanospheres due to interpolymer hydrogen bonding.
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The key step is to find a separating set of invariants.
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The Balian-Low theorem (BLT) is a key result in time-frequency analysis, originally stated by Balian and, independently, by Low, as: If a Gabor system $\{e^{2\pi imbt} \, g(t-na)\}_{m,n \in \mbox{\bf Z}}$
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Since the p-adic Lizorkin spaces are invariant under these operators, they can play a key role in considerations related to fractional operator problems.
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An application to simulation is presented where an associated Fast Wavelet Transform-like algorithm plays a key role.
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MIF being a key molecule in immune and inflammatory processes several structures with reasonable interactions with MIF and protocol for specific synthesis are presented.
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The kernel of a certain derivation of the polynomial ringk[6] is shown to be nonfinitely generated overk (a field of charactersitic zero), thus giving a new counterexample to Hilbert's Fourteenth Problem.
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First we show that the representation ofG×G on eachG-biinvariant irreducible reproducing kernel Hilbert space in Hol(D) is a highest weight representation whose kernel is the character of a highest weight representation ofG.
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Using the scalar automorphy kernel ofD, we construct a ?*,G-invariant kernel onD×D×D.
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Taking a specific determination of its argument and studying its limit when approaching the Shilov boundary, we are able to define a ?-valued,G-invariant kernel for triples of mutually transversal points inS.
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Approximation of Distribution Spaces by Means of Kernel Operators
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On the non-compactness of the core of nonatomic convexσ-continuous measure games
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This paper concerns with the core of nonatomic games of form f(μ), whereμ is a nonatomic nonnegative measure and f is a continuous convex function on the domain ofμ.
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The main result of this paper is that the core of the game is not compact under the norm topology unless the game itself is a measure.
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This shows the largeness of the core in a sense other than that defined by Sharky for finite cases.
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Both the core-shell spheres and hollow spheres show reversible size dependence on temperature change because of the phase transition of PNIPAM around 32°C.
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